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It is worthy here to distinguish between 'quiescent' and 'static' conditions because literature may refer to them interchangeably although they are fundamentally different.
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It is worthy noting here that the method of [22] gives the maximum absolute error but by solving a linear system of order 64 instead of order 14 in our case.
What is worthy of note here is the extent to which achieving external targets is highlighted as key to enhancing ECCE policy and programming in this context.
It is worthy to note here that the two linearization formulas (17) and (18) of Chebyshev polynomials can also be obtained from their trigonometric representations.
It is worthy to mention here that the CAS wavelet [31] has similar properties to the sine-cosine wavelet, but they have completely different constructs and expressions.
It is worthy to note here that although the hypergeometric function (_{4}F_{3}(1)) that appears in (10) is balanced, it cannot be summed in a closed form except for special choices of its parameters.
It is worthy to mention here that the material selection of the cycle components that are exposed to this high cycle temperature will put further restrictions and some adjustments to make these ranges practically appropriate.
It is worthy to mention here that such polycrystalline nanowires with rough surfaces have more surface area and hence more surface energy as compared to single crystalline nanowires, and therefore, these nanowires would have better catalytic properties.
It is worthy to note here that although the FPGA device itself may be physically wired to multiple IO channels on the Printed Circuit Board (PCB) that was manufactured for its data centre usage (Fig. 2), the static region itself does not necessarily need to instantiate a controller for all of the available IO channels.
It is worthy to note here that the algorithm of Petkovsek (see Koepf [30], Chapter 9), or the improved version of van Hoeij [31], may be employed in order to obtain the exact solution (23) of the third-order recurrence equation (22).
end{cases} (4) It is worthy to note here that in the case of ([a,b]=[-1,1]), the polynomials defined in (4) are the so-called generalized Jacobi polynomials ((J_{i}^{(ell,m)}(x))), which are defined by Guo et al. in [33].
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com